Ring (mathematics)
Details
Ring (mathematics), Algebraic structure, Binary operation, Closure (mathematics), Associativity, Identity element, Inverse element, Commutativity, Commutative ring, Ideal (ring theory), Quotient ring, Localization of a ring, Prime ideal, Spectrum of a ring, Ring homomorphism, Module (mathematics), Noetherian ring, Krull dimension, Division ring, Graded algebra, Ring theory, Elementary group theory, Binomial theorem, Unit (ring theory), Subring, Product of rings, Boolean ring, Endomorphism ring, Tensor product of algebras, Number system, Set-theoretic definition of natural numbers, Rational number, Polynomial ring, Topological ring, Topological group, Integral domain, Field (mathematics)
Klappentext
Ring (mathematics), Algebraic structure, Binaryoperation,Closure (mathematics), Associativity, Identity element,Inverse element, Commutativity, Commutative ring, Ideal(ring theory), Quotient ring, Localization of a ring,Primeideal, Spectrum of a ring, Ring homomorphism, Module(mathematics), Noetherian ring, Krull dimension, Divisionring, Graded algebra, Ring theory, Elementary grouptheory,Binomial theorem, Unit (ring theory), Subring, Product ofrings, Boolean ring, Endomorphism ring, Tensor product ofalgebras, Number system, Set-theoretic definition ofnaturalnumbers, Rational number, Polynomial ring,Topological ring,Topological group, Integral domain, Field (mathematics)
Weitere Informationen
- Allgemeine Informationen
- GTIN 09786130006532
- Editor Frederic P. Miller, Agnes F. Vandome, John McBrewster
- Sprache Englisch
- Größe H220mm x B150mm x T9mm
- Jahr 2009
- EAN 9786130006532
- Format Fachbuch
- ISBN 978-613-0-00653-2
- Titel Ring (mathematics)
- Untertitel Ring (mathematics), Algebraic structure, Binaryoperation,Closure (mathematics), Associativity, Identity element,Inverse element, Commutativity, Commutative ring, Ideal(ring theory), Quotient ring, Localization of a ring,Primeideal
- Gewicht 231g
- Herausgeber Alphascript Publishing
- Anzahl Seiten 148
- Genre Mathematik